Caso Practico - Segunda Unidad

 

TFNZDSUNKIK FIEN@FIB KD [STONBB@ ETSU@?

J@SLTBIEN@F ^ DZIBTIEN@F KD ]S@^DE[@U

NF[DHSIF[DU?

Ñ  Ihunrrd Yudziki, Bdfnf Ñ  Ouirdz _ivibdti, Oufn`r Ñ  U`bds Auir`td, @rbifk`

Ud kdsdi e`f`edr bis knldfsn`fds uturis kd ufi nfkustrni kdkneiki i bi icrneienõf kd euitr`  ireub`s? I, C, E y K. Bis kdlifkis e`fsdeudfeni kdb pr`fõse` ddetuik`, b` lnsl` qud bis  sdeudfenis dstéf rdprdsdftikis p`r bi snhundftd ticbi?

]r`kuet`

Kdlifki (ufk/kìi)

Udeudfeni L9

L3

L5

L;

L4

x

x

x

x

x

x

I

3=

x

C

93=

x

E

9>4

x

x

x

x

K

91=

x

x

x

x

x

Kdtdrlnfir? i) Ipbneifk` db lît`k` kd b`s adxéh`f`s kdtdrlnfd bi ucneienõf rdbivi kd bis léqunfis. Bi kdlifki t`tib kd b`s pr`kuet`s ds < 494 I< 5.11% C< 35.5=% Bi euib b`s pr`kuet`s sdbdeen`fik`s s`f? E< 58.1:% E< 58.1:% K< 5;.>4% K< 5;.>4% [@[IB 9==.==%  

]iri ilc`s pr`kuet`s sd hdfdriri uf euikr` p`r ijfnkik, sdhÿf bis sdeudfenis? ]iri db pr`kuet` E? 9 3 5 ; 4 9 9 = = = 3 = 9 = = 5 = = 9 =

: = = =

; 4 :

= = =

= = =

= = =

= =

= =

9 = -

9 3 5 ; 4 :

]iri db pr`kuet` K? 9 = = = = =

3 9 = = = =

5 = 9 = = =

; = = 9 = =

4 = = = 9 =

: = = = = 9 -

Hdfdrir bis litrneds trnifhubirds ]iri db pr`kuet` E?

]iri db pr`kuet` K?

 

9 3 5 ; 4 :

9

9 = 9 9 =

3

= =

=

=

= =

5   =

+

;

=

4

9 =

:

9 = 9 9 9

= =

=

=

= =

  =

= =

9

Tcneienõf rdbivi ldkniftd db ldt`k` kd b`s adxih`f`s

3

5

;

9

:

4

c) Ipbnqud db lît`k` kd Sneairk Lutadr, tdfndfk` df eudfti b`s snhundftds adea`s?  - Aiy cistiftd l`vnlndft` kd litdrnibds dftrd L4 y L:.  - Db dqunp` kd trifsp`rtd L5 kdcd sdr db lnsl` qud db kd L; y sd kdcd kdspbizir p`r db lnsl` p  - Ud kdsdi qud p`r dxnhdfenis kdb tdrrdf` i e`lprir, bi dftriki qudkd ouft` i bi sibnki (sup`fdr dsté ouft` i kdspiea`s).  - Aiy pdbnhr` kd nfedfkn` dftrd L3 y L4 E`f db ldt`k` kd Sneairk Lutadr, db knihri kd `pdrien`fds df ee`fouft` `fouft` sdrni?

9

3

5

;

:

4

L`vnlndft` kd Adrrilnfdtis Budh` db knihrili kd rdbien`fds sdré? 9 3

D 3

D

D

3

T T

3 5

 I 5

; 4

D 3  I

:

T

9

Q

N

;

4

T

D 3

T

N 9

Eõknh` kd eibnjneienõf p`r edre  I < Ics`butildftd Ics`butildftd fdedsirn`. D < Dspdenibldftd Dspdenibldftd fdedsirn`s N < Nlp`rtiftd @ < @rknfirn` T < F` nlp`rtiftd. Q < Nfkdsdicbd Eõknh` kd riz`fds? L`vnlndft` kd litdrnibds. ]rõxnli `pdrienõf. Dqunp` e`lpirtnk`. Sndsh` kd nfedfkn`.

 

3 5

T

T

 I

Q

5

N

;

4

T

;

D 3

4

T

N 9

D

 I

3

9

:

Dbic`rifk` db knihrili kd rdbien`fds df dspien`? 9

3

5

;

4

:

]`kdl`s ]`kdl `s `csdrvir `csdrvir qud df db knihrili knihrili dxnstdf dxnstdf trds erueds kd bnfdis, bnfdis, piri d dbb` bb` sd rdibnz` rdibnz` b`s snhun snhundf df [dredr irrdhb`

Udhufk` irrdhb` 3

5

5

; 3

4 9

:

4

9

;

:

e) E`fd E`fdeen` een`fd fd uf c`squd c`squdo` o` kd bi pbift pbifti i ub ubnzi nzifk` fk` db db lît`k` lît`k` kd kd Hudrea Hudreat, t, e`f e`f b`s kit` kit`ss kd bi bi snhun snhun Is Isul uli i db vi vib` b`rr kd G